"Tim Roberts" wrote in message
news:5na7c6dlv0qii3pta58as50lmjcrrtk...@4ax.com...
Baba wrote:
a^a + b^b = c^c is the condition to satisfy
No, it's not. It's a^2 + b^2 = c^2, where a, b, and c are integers.
Perhaps you meant a*a + b*b = c*c.
Or possibly a**2 + b**2 = c**2
and i need t
Baba wrote:
>
>i need a hint regarding the following exercise question:
>
>"Write a program that generates all Pythagorean triples whose small
>sides are no larger than n.
>Try it with n <= 200."
>
>what is "n" ? i am guessing that it is a way to give a bound to the
>triples to be returned but i c
On 10/23/2010 3:34 AM, Lawrence D'Oliveiro wrote:
In message<8idui6f21...@mid.individual.net>, Peter Pearson wrote:
Is it important to let "a" range all the way up to b, instead of
stopping at b-1? (tongue in cheek)
Makes no difference. :)
The difference is that before one writes the restri
In message <8idui6f21...@mid.individual.net>, Peter Pearson wrote:
> Is it important to let "a" range all the way up to b, instead of
> stopping at b-1? (tongue in cheek)
Makes no difference. :)
--
http://mail.python.org/mailman/listinfo/python-list
In message
, Baba
wrote:
> csqrt = math.sqrt(csqrd)
> for c in range (1, csqrd):
> if c * c == a * a + b * b and math.floor(csqrt) == csqrt:
> print (a,b,c)
Is there such a term as “bogosearch”?
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http://mail.python.org/mailman/listinfo/python-list
001
...and there you have your figures. A real proof consists of a bit more, but
nobody wants to read it and there is no easy way to notate it in plain text.
- Original Message -
From: "Mel"
To: python-list@python.org
Sent: Friday, October 22, 2010 2:20:47 PM
Subject: Re: pythag
Mel wrote:
> MRAB wrote:
>> On 22/10/2010 13:33, Baba wrote:
>
>>> only a has an upper limit of 200
>>>
>> Really? The quote you gave included "whose small sides are no larger
>> than n". Note: "sides", plural.
>
> Strangely, there does seem to be a limit. Fixing one side at 200, the
> largest
MRAB wrote:
> On 22/10/2010 13:33, Baba wrote:
>> only a has an upper limit of 200
>>
> Really? The quote you gave included "whose small sides are no larger
> than n". Note: "sides", plural.
Strangely, there does seem to be a limit. Fixing one side at 200, the
largest pythagorean triple I have
On 22/10/2010 13:33, Baba wrote:
On Oct 22, 8:07 am, Dennis Lee Bieber wrote:
On Thu, 21 Oct 2010 03:51:07 -0700 (PDT), Baba
declaimed the following in gmane.comp.python.general:
Hi everyone
i need a hint regarding the following exercise question:
"Write a program that generates all Pyt
On Fri, 22 Oct 2010 01:35:11 -0400, Terry Reedy wrote:
> On 10/21/2010 7:55 PM, Baba wrote:
>
>> the bit i'm having difficulties with in constructing my loops is:
>> "whose small sides are no larger than n"
>
> from math import sqrt
>
> def py_trips(n):
>for b in range(4,n+1):
> for a in
On Oct 22, 6:35 am, Terry Reedy wrote:
> On 10/21/2010 7:55 PM, Baba wrote:
>
> > the bit i'm having difficulties with in constructing my loops is:
> > "whose small sides are no larger than n"
>
> from math import sqrt
>
> def py_trips(n):
> for b in range(4,n+1):
> for a in range(3,b+1):
On Oct 22, 6:35 am, Terry Reedy wrote:
> On 10/21/2010 7:55 PM, Baba wrote:
>
> > the bit i'm having difficulties with in constructing my loops is:
> > "whose small sides are no larger than n"
>
> from math import sqrt
>
> def py_trips(n):
> for b in range(4,n+1):
> for a in range(3,b+1):
On Oct 22, 8:07 am, Dennis Lee Bieber wrote:
> On Thu, 21 Oct 2010 03:51:07 -0700 (PDT), Baba
> declaimed the following in gmane.comp.python.general:
>
> > Hi everyone
>
> > i need a hint regarding the following exercise question:
>
> > "Write a program that generates all Pythagorean triples whos
On 10/21/2010 7:55 PM, Baba wrote:
the bit i'm having difficulties with in constructing my loops is:
"whose small sides are no larger than n"
from math import sqrt
def py_trips(n):
for b in range(4,n+1):
for a in range(3,b+1):
cf = sqrt(a*a+b*b)
c = int(cf)
if c == cf
On Oct 21, 10:18 pm, Terry Reedy wrote:
> On 10/21/2010 6:55 AM, Baba wrote:
>
> > Hi everyone
>
> > i need a hint regarding the following exercise question:
>
> > "Write a program that generates all Pythagorean triples whose small
> > sides are no larger than n.
>
> This is not well worded. I tak
On 10/21/2010 6:55 AM, Baba wrote:
Hi everyone
i need a hint regarding the following exercise question:
"Write a program that generates all Pythagorean triples whose small
sides are no larger than n.
This is not well worded. I take 'small sides' (plural) to mean the two
smaller, non-hypotenu
What you want is to realize that all integer Pythagorean triples can be
generated by a pair of integers, (i,j), j < i. The values are just (* =
multiply, ^ = exponentiation)
a = 2*i*j
b = i^2 - j^2
c = i^2 + j^2 (hypotenuse)
So yes indeed a^2 + b^2 = c^2. This is a very ancient result, btw and
On 10/21/10, Baba wrote:
> Hi everyone
>
> i need a hint regarding the following exercise question:
>
> "Write a program that generates all Pythagorean triples whose small
> sides are no larger than n.
> Try it with n <= 200."
>
> what is "n" ? i am guessing that it is a way to give a bound to the
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